Probabilistic forecasting of renewable energy and electricity demand using Graph-based Denoising Diffusion Probabilistic Model

IF 9.6 Q1 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE
Amir Miraki , Pekka Parviainen , Reza Arghandeh
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引用次数: 0

Abstract

Renewable energy production and the balance between production and demand have become increasingly crucial in modern power systems, necessitating accurate forecasting. Traditional deterministic methods fail to capture the inherent uncertainties associated with intermittent renewable sources and fluctuating demand patterns. This paper proposes a novel denoising diffusion method for multivariate time series probabilistic forecasting that explicitly models the interdependencies between variables through graph modeling. Our framework employs a parallel feature extraction module that simultaneously captures temporal dynamics and spatial correlations, enabling improved forecasting accuracy. Through extensive evaluation on two real-world datasets focused on renewable energy and electricity demand, we demonstrate that our approach achieves state-of-the-art performance in probabilistic energy time series forecasting tasks. By explicitly modeling variable interdependencies and incorporating temporal information, our method provides reliable probabilistic forecasts, crucial for effective decision-making and resource allocation in the energy sector. Extensive experiments validate that our proposed method reduces the Continuous Ranked Probability Score (CRPS) by 2.1%–70.9%, Mean Absolute Error (MAE) by 4.4%–52.2%, and Root Mean Squared Error (RMSE) by 7.9%–53.4% over existing methods on two real-world datasets.

Abstract Image

基于图去噪扩散概率模型的可再生能源和电力需求概率预测
在现代电力系统中,可再生能源的生产和生产与需求之间的平衡变得越来越重要,因此需要准确的预测。传统的确定性方法无法捕捉到与间歇性可再生能源和波动需求模式相关的固有不确定性。本文提出了一种新的多变量时间序列概率预测的去噪扩散方法,该方法通过图建模来显式地模拟变量之间的相互依赖关系。我们的框架采用并行特征提取模块,同时捕获时间动态和空间相关性,从而提高预测精度。通过对两个专注于可再生能源和电力需求的真实世界数据集的广泛评估,我们证明了我们的方法在概率能源时间序列预测任务中实现了最先进的性能。通过明确建模变量相互依赖关系并结合时间信息,我们的方法提供了可靠的概率预测,这对能源部门的有效决策和资源分配至关重要。大量的实验验证了我们提出的方法在两个真实数据集上比现有方法降低了连续排名概率分数(CRPS) 2.1% ~ 70.9%,平均绝对误差(MAE) 4.4% ~ 52.2%,均方根误差(RMSE) 7.9% ~ 53.4%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Energy and AI
Energy and AI Engineering-Engineering (miscellaneous)
CiteScore
16.50
自引率
0.00%
发文量
64
审稿时长
56 days
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